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357 lines
11 KiB
Plaintext
357 lines
11 KiB
Plaintext
/************************************************************************
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* This file has been generated automatically from *
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* *
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* src/core/geometry/qgstriangle.h *
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* *
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* Do not edit manually ! Edit header and run scripts/sipify.pl again *
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************************************************************************/
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class QgsTriangle : QgsPolygonV2
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{
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%Docstring
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Triangle geometry type.
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.. versionadded:: 3.0
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%End
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%TypeHeaderCode
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#include "qgstriangle.h"
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%End
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public:
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QgsTriangle();
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QgsTriangle( const QgsPoint &p1, const QgsPoint &p2, const QgsPoint &p3 );
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%Docstring
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Construct a QgsTriangle from three QgsPointV2.
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An empty triangle is returned if there are identical points or if the points are collinear.
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\param p1 first point
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\param p2 second point
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\param p3 third point
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%End
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explicit QgsTriangle( const QgsPointXY &p1, const QgsPointXY &p2, const QgsPointXY &p3 );
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%Docstring
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Construct a QgsTriangle from three QgsPoint.
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An empty triangle is returned if there are identical points or if the points are collinear.
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\param p1 first point
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\param p2 second point
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\param p3 third point
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%End
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explicit QgsTriangle( const QPointF p1, const QPointF p2, const QPointF p3 );
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%Docstring
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Construct a QgsTriangle from three QPointF.
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An empty triangle is returned if there are identical points or if the points are collinear.
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\param p1 first point
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\param p2 second point
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\param p3 third point
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%End
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bool operator==( const QgsTriangle &other ) const;
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bool operator!=( const QgsTriangle &other ) const;
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%Docstring
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:rtype: bool
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%End
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virtual QString geometryType() const;
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virtual QgsTriangle *clone() const /Factory/;
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virtual void clear();
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virtual bool fromWkb( QgsConstWkbPtr &wkbPtr );
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virtual bool fromWkt( const QString &wkt );
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virtual QgsPolygonV2 *surfaceToPolygon() const /Factory/;
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virtual QgsAbstractGeometry *toCurveType() const /Factory/;
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virtual void addInteriorRing( QgsCurve *ring /Transfer/ );
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%Docstring
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Inherited method not used. You cannot add an interior ring into a triangle.
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%End
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virtual bool deleteVertex( QgsVertexId position );
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%Docstring
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Inherited method not used. You cannot delete or insert a vertex directly. Returns always false.
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:rtype: bool
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%End
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virtual bool insertVertex( QgsVertexId position, const QgsPoint &vertex );
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%Docstring
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Inherited method not used. You cannot delete or insert a vertex directly. Returns always false.
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:rtype: bool
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%End
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virtual bool moveVertex( QgsVertexId vId, const QgsPoint &newPos );
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virtual void setExteriorRing( QgsCurve *ring /Transfer/ );
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virtual QgsAbstractGeometry *boundary() const /Factory/;
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QgsPoint vertexAt( int atVertex ) const;
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%Docstring
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Returns coordinates of a vertex.
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\param atVertex index of the vertex
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:return: Coordinates of the vertex or QgsPoint(0,0) on error (``atVertex`` < 0 or > 3).
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:rtype: QgsPoint
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%End
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QVector<double> lengths() const;
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%Docstring
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Returns the three lengths of the triangle.
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:return: Lengths of triangle ABC where [AB] is at 0, [BC] is at 1, [CA] is at 2
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.lengths()
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# [5.0, 5.0, 7.0710678118654755]
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\endcode
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:rtype: list of float
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%End
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QVector<double> angles() const;
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%Docstring
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Returns the three angles of the triangle.
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:return: Angles in radians of triangle ABC where angle BAC is at 0, angle ABC is at 1, angle BCA is at 2
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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[math.degrees(i) for i in tri.angles()]
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# [45.0, 90.0, 45.0]
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\endcode
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:rtype: list of float
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%End
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bool isIsocele( double lengthTolerance = 0.0001 ) const;
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%Docstring
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Is the triangle isocele (two sides with the same length)?
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\param lengthTolerance The tolerance to use
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:return: True or False
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.lengths()
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# [5.0, 5.0, 7.0710678118654755]
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tri.isIsocele()
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# True
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# length of [AB] == length of [BC]
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\endcode
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:rtype: bool
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%End
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bool isEquilateral( double lengthTolerance = 0.0001 ) const;
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%Docstring
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Is the triangle equilateral (three sides with the same length)?
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\param lengthTolerance The tolerance to use
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:return: True or False
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 10, 10 ), QgsPoint( 16, 10 ), QgsPoint( 13, 15.1962 ) )
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tri.lengths()
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# [6.0, 6.0000412031918575, 6.0000412031918575]
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tri.isEquilateral()
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# True
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# All lengths are close to 6.0
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\endcode
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:rtype: bool
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%End
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bool isRight( double angleTolerance = 0.0001 ) const;
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%Docstring
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Is the triangle right-angled?
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\param angleTolerance The tolerance to use
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:return: True or False
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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[math.degrees(i) for i in tri.angles()]
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# [45.0, 90.0, 45.0]
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tri.isRight()
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# True
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# angle of ABC == 90
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\endcode
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:rtype: bool
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%End
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bool isScalene( double lengthTolerance = 0.0001 ) const;
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%Docstring
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Is the triangle scalene (all sides have differen lengths)?
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\param lengthTolerance The tolerance to use
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:return: True or False
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:return: True or False
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 7.2825, 4.2368 ), QgsPoint( 13.0058, 3.3218 ), QgsPoint( 9.2145, 6.5242 ) )
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tri.lengths()
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# [5.795980321740233, 4.962793714229921, 2.994131386562721]
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tri.isScalene()
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# True
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# All lengths are different
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\endcode
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:rtype: bool
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%End
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QVector<QgsLineString> altitudes() const;
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%Docstring
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An altitude is a segment (defined by a QgsLineString) from a vertex to the opposite side (or, if necessary, to the extension of the opposite side).
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:return: Three altitudes from this triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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[alt.asWkt() for alt in tri.altitudes()]
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# ['LineString (0 0, 0 5)', 'LineString (0 5, 2.5 2.5)', 'LineString (5 5, 0 5)']
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\endcode
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:rtype: list of QgsLineString
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%End
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QVector<QgsLineString> medians() const;
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%Docstring
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A median is a segment (defined by a QgsLineString) from a vertex to the midpoint of the opposite side.
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:return: Three medians from this triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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[med.asWkt() for med in tri.medians()]
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# ['LineString (0 0, 2.5 5)', 'LineString (0 5, 2.5 2.5)', 'LineString (5 5, 0 2.5)']
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\endcode
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:rtype: list of QgsLineString
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%End
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QVector<QgsLineString> bisectors( double lengthTolerance = 0.0001 ) const;
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%Docstring
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The segment (defined by a QgsLineString) returned bisect the angle of a vertex to the opposite side.
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\param lengthTolerance The tolerance to use
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:return: Three angle bisector from this triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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[bis.asWkt() for bis in tri.bisectors()]
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# ['LineString (0 0, 2.07106781186547462 5)', 'LineString (0 5, 2.5 2.5)', 'LineString (5 5, 0 2.92893218813452538)']
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\endcode
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:rtype: list of QgsLineString
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%End
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QgsTriangle medial() const;
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%Docstring
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Medial (or midpoint) triangle of a triangle ABC is the triangle with vertices at the midpoints of the triangle's sides.
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:return: The medial from this triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.medial().asWkt()
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# 'Triangle ((0 2.5, 2.5 5, 2.5 2.5, 0 2.5))'
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\endcode
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:rtype: QgsTriangle
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%End
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QgsPoint orthocenter( double lengthTolerance = 0.0001 ) const;
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%Docstring
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An orthocenter is the point of intersection of the altitudes of a triangle.
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\param lengthTolerance The tolerance to use
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:return: The orthocenter of the triangle.
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.orthocenter().asWkt()
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# 'Point (0 5)'
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\endcode
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:rtype: QgsPoint
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%End
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QgsPoint circumscribedCenter() const;
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%Docstring
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Center of the circumscribed circle of the triangle.
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:return: The center of the circumscribed circle of the triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.circumscribedCenter().asWkt()
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# 'Point (2.5 2.5)'
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\endcode
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:rtype: QgsPoint
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%End
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double circumscribedRadius() const;
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%Docstring
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Radius of the circumscribed circle of the triangle.
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:return: The radius of the circumscribed circle of the triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.circumscribedRadius()
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# 3.5355339059327378
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\endcode
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:rtype: float
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%End
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QgsCircle circumscribedCircle() const;
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%Docstring
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Circumscribed circle of the triangle.
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@return The circumbscribed of the triangle with a QgsCircle.
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Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.circumscribedCircle()
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# QgsCircle(Point (2.5 2.5), 3.5355339059327378, 0)
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\endcode
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:rtype: QgsCircle
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%End
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QgsPoint inscribedCenter() const;
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%Docstring
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Center of the inscribed circle of the triangle.
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:return: The center of the inscribed circle of the triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.inscribedCenter().asWkt()
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# 'Point (1.46446609406726225 3.53553390593273775)'
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\endcode
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:rtype: QgsPoint
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%End
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double inscribedRadius() const;
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%Docstring
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Radius of the inscribed circle of the triangle.
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:return: The radius of the inscribed circle of the triangle
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* Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.inscribedRadius()
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# 1.4644660940672622
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\endcode
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:rtype: float
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%End
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QgsCircle inscribedCircle() const;
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%Docstring
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Inscribed circle of the triangle.
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@return The inscribed of the triangle with a QgsCircle.
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Example:
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\code{.py}
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tri = QgsTriangle( QgsPoint( 0, 0 ), QgsPoint( 0, 5 ), QgsPoint( 5, 5 ) )
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tri.inscribedCircle()
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# QgsCircle(Point (1.46446609406726225 3.53553390593273775), 1.4644660940672622, 0)
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\endcode
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:rtype: QgsCircle
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%End
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};
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/************************************************************************
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* This file has been generated automatically from *
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* *
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* src/core/geometry/qgstriangle.h *
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* *
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* Do not edit manually ! Edit header and run scripts/sipify.pl again *
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************************************************************************/
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